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README.md

@@ -4,6 +4,8 @@
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 Wigner D and d matrices following [Feng et al. (2015)](https://arxiv.org/abs/1507.04535) and the phase convention used by Varshalovich [1988]. The D matrix is defined as 
 

src/wignerdeval.jl

@@ -136,9 +136,9 @@ true
 wignerdmatrixelement(j::Real, m, n, β::Real, v = eigenvecsJy!(j)) = wignerdmatrixelement(HalfInt(j), m, n, β, v)
 
 """
-	wignerDmatrixelement(j::Real, m, n, β::Real, [v = WignerDMatrices.eigenvecsJy!(j)])
+	wignerDmatrixelement(j::Real, m, n, (α, β, γ)::NTuple{3,Real}, [v = WignerDMatrices.eigenvecsJy!(j)])
 
-Compute the element ``D^j_{m,n}(β)`` of the Wigner D-matrix in the z-y-z convention.
+Compute the element ``D^j_{m,n}(α, β, γ)`` of the Wigner D-matrix in the z-y-z convention.
 Optionally the matrix `v` that contains the transposed eigenvectors of the angular momentum 
 operator `Jy` corresponding to `j` may be provided.